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When the CAT exam is just a few weeks away, most aspirants are not learning new concepts - they are revising what they have already studied. However, revising dozens of Quant topics can quickly become overwhelming without a structured resource. A comprehensive CAT Formula Sheet 2026 helps candidates consolidate important formulas, shortcuts, and key concepts in one place, making last-minute revision faster and more effective. With CAT 2026 expected to be conducted by the Indian Institute of Management Indore on 29 November 2026 (tentative), now is the ideal time to start building your revision strategy. In this article, you will find a complete CAT Formula Sheet 2026 PDF, including topic-wise Quant formulas, shortcut techniques, and quick revision notes for Arithmetic, Algebra, Geometry, Number System, Modern Math, and other important CAT topics.
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To boost your preparation and analyse your strong and weak topics, attempt Now: CAT 2026 Free Mock Test
Download the CAT 2026 formula PDF designed for fast revision and last-minute preparation. This free formula sheet covers all the important formulae that will be helpful to solve questions quickly in the CAT exam.
Download Now: CAT 2026 Important Formulas
A CAT 2026 Formula Sheet acts as a quick revision companion that brings all important Quant formulas together in one place. It helps candidates revise faster, improve formula recall, and solve questions more accurately during CAT preparation.
| Benefit | How It Helps |
|---|---|
| Saves Revision Time | Quick access to important formulas without referring to multiple books |
| Improves Concept Clarity | Helps connect formulas with underlying concepts |
| Reduces Calculation Errors | Minimizes confusion between similar formulas |
| Enhances Mock Performance | Improves formula recall during practice tests |
| Builds Exam Confidence | Strengthens last-minute revision and retention |
Get your results instantly with our calculator!
The CAT Quantitative Aptitude section primarily covers five major areas: Arithmetic, Algebra, Geometry & Mensuration, Number System, and Modern Mathematics. Understanding these topics can help candidates organize their preparation and revise formulas more effectively.

| Topic | Subtopics |
|---|---|
| Arithmetic | Percentages, Profit & Loss, SI & CI, Ratio & Proportion, Average, Time & Work, Time-Speed-Distance, Mixtures & Alligation |
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| Topic | Subtopics |
|---|---|
| Algebra | Linear Equations, Quadratic Equations, Polynomials, Functions, Logarithms, Inequalities, AP, GP, HP |
| Topic | Subtopics |
|---|---|
| Geometry & Mensuration | Triangles, Circles, Quadrilaterals, Polygons, Coordinate Geometry, Area, Perimeter, Surface Area, Volume |
| Topic | Subtopics |
|---|---|
| Number System | Divisibility Rules, Factors, Multiples, Prime Numbers, HCF & LCM, Remainders, Cyclicity, Unit Digits, Factorials |
| Topic | Subtopics |
|---|---|
| Modern Mathematics | Permutation & Combination, Probability, Set Theory, Venn Diagrams, Binomial Theorem, Mathematical Reasoning |
These topics form the core of the CAT Quant syllabus and are the source of most formula-based questions asked in the exam.
Mastering important geometry formulas is crucial for cracking the CAT exam, as geometry is a key topic in the Quantitative Aptitude section. The following section covers all essential CAT geometry formulas, including areas, polygons, angles, and properties of triangles and circles to help you solve problems quickly and accurately.
Topic | Formula |
Area of Triangle | 12×Base×Height |
Heron's Formula | A=s(s−a)(s−b)(s−c);;s=a+b+c |
Pythagoras Theorem | a2+b2=c2 (for right-angled triangle) |
Equilateral Triangle Area | 3a2 |
Circumference of Circle | 2πr |
Area of Circle | πr2 |
Length of Arc | θ360∘×2πr |
Area of Sector | θ360∘×πr2 |
Area of Rectangle | L×B |
Perimeter of Rectangle | 2(L+B) |
Area of Square | a2 |
Perimeter of Square | 4a |
Area of Parallelogram | Base×Height |
Area of Rhombus | 12d1d2 |
Sum of Interior Angles | (n−2)×180∘ |
Each Interior Angle (Regular Polygon) | (n−2)×180∘n |
Each Exterior Angle (Regular Polygon) | 360∘n |
Surface Area of Sphere | 4πr2 |
Volume of Sphere | 43πr3 |
Surface Area of Cylinder | 2πr(h+r) |
Volume of Cylinder | πr2h |
Surface Area of Cone | πr(r+l) |
Volume of Cone | 13πr2h |
Trigonometry plays a vital role in the CAT Quantitative Aptitude section, making it essential to learn and memorise key formulas. This comprehensive list of important CAT trigonometry formulas helps aspirants solve complex problems with speed, accuracy, and confidence during the exam.
These are defined in relation to a right-angled triangle:
sinθ=Opposite sideHypotenuse
cosθ=Adjacent sideHypotenuse
tanθ=Opposite sideAdjacent side
cscθ=HypotenuseOpposite side
secθ=HypotenuseAdjacent side
cotθ=Adjacent sideOpposite side
sin2θ+cos2θ=1
1+tan2θ=sec2θ
1+cot2θ=csc2θ
sin(−θ)=−sinθ
cos(−θ)=cosθ
tan(−θ)=−tanθ
csc(−θ)=−cscθ
sec(−θ)=secθ
cot(−θ)=−cotθ
sin(A+B)=sinAcosB+cosAsinB
sin(A−B)=sinAcosB−cosAsinB
cos(A+B)=cosAcosB−sinAsinB
cos(A−B)=cosAcosB+sinAsinB
tan(A+B)=tanA+tanB1−tanAtanB
tan(A−B)=tanA−tanB1+tanAtanB
Quantitative Aptitude formulas form the foundation of the Quantitative Aptitude section in the CAT 2026 exam. Here are some important CAT 2026 quant section-wise formulae for CAT 2026 preparation:
The Arithmetic section is the most important section in the Quantitative Aptitude Section, which is also useful for solving the Data Interpretation problems. Following are some 50+ Important Formulas for CAT Preparation of this section, which are given in this CAT Formula Sheet:
Following are some Important CAT Formulas of percentage:
X is what percentage of Y=XY×100
X is what percentage more/less than Y=|X−Y|Y×100
Following are some formulas which can be used as CAT Quant Formulae:
Concept | Formula |
Successive percentage change | Overall |
Changes in A when B and C are altered | Overall |
Price increase followed by a decrease | Overall |
Following are some Important CAT Formulas of this topic:
Concept | Formula |
Selling Price and Profit | S.P.=C.P.+Profit |
Selling Price and Loss | S.P.=C.P.−Loss |
Profit or Loss Percentage | Profit or Loss Percentage |
Discount Percentage | Discount Percentage |
Selling Price with Profit or Loss | S.P.=C.P.×100+Profit×100100 |
Selling Price with Profit or Loss | S.P.=C.P.×100−Loss×100100 |
The following are some basic and Important Formulas for CAT 2026 related to Simple Interest and Compound Interest:
Concept | Formula |
Simple Interest | For Principal (P), Rate of Interest (R), Time (T): S.I.=P×R×T/100 |
Compound Interest (annually) | A=P(1+R100)n where n = time in years. |
Compound Interest (half-yearly) | A=P(1+R2×100)2T |
Total Amount | A=P+Interest |
Following are some formulas which can be used as CAT Quant Formula Cheat Sheet for the preparation and exam point of view:
Concept | Formula |
Doubling Time with Compound Interest | Time to double = 72R years (where R = annual interest rate) |
Difference Between C.I. and S.I. (2 years) | C.I.−S.I.=P(R100)2 |
Difference Between C.I. and S.I. (3 years) | C.I.−S.I.=P(R100)2(3+R100) |
The following are some basic and Important Formulas for CAT 2026 related to Time, speed, and Distance:
Concept | Formula |
Distance | D=S×T |
Average Speed | Average Speed=Total DistanceTotal Time |
Concept | Formula |
Time for a train to cross a pole/person | T=ls |
Where: l= Length of the train, s= Speed of the train | |
Time for a train to cross a platform/tunnel | T=l+ds |
Where: l= Length of the train, d= Length of platform/tunnel, s= Speed of the train | |
Time for trains to cross each other (same direction) | T=l1+l2s1−s2 |
Where: l1,l2= Lengths of Train 1 and Train 2; s1,s2= Speeds of Train 1 and Train 2 | |
Time for trains to cross each other (opposite direction) | T=l1+l2s1+s2 |
Where: l1,l2= Lengths of Train 1 and Train 2; s1,s2= Speeds of Train 1 and Train 2 | |
Concept | Formula |
Speed of Boat in Still Water | x kmph |
Speed of Stream/Water/Current | y kmph |
Travelling Time | t hr |
Distance (Downstream: same direction) | D=(x+y)×t km |
Distance (Upstream: opposite direction) | D=(x−y)×t km |
Concept | Formula |
Speed of Hour Hand | 0.5∘ per minute |
Round covered by Hour Hand | 1 round =360∘ in 12 hours or 720 minutes |
Speed of Minute Hand | 6∘ per minute |
Round covered by Minute Hand | 1 round =360∘ in 1 hour or 60 minutes |
Angle between Hour and Minute Hands | θ=|112M−30H| |
We have provided below the shortcut formulae related to average speeds, boat stream, circular tracks, meeting point, to make your calculations faster in the CAT 2026 exam.
Case 1: Equal distances, different speeds
If the distance covered in each stage of a journey is the same, but speeds are different, the average speed is the harmonic mean:
Average Speed=2s1s2s1+s2
Example:
Distance from A to B and B to C is the same. Speeds: s1 and s2. Then:
Average Speed=2s1s2s1+s2
Case 2: Equal time, different speeds
If the time taken in each stage is the same but speeds differ, the average speed is the arithmetic mean:
Average Speed=s1+s22
If two people start from the same point on a circular track of length D km with speeds a & b kmph in the same direction:
Time for first meeting:
tfirst=D|a−b|
Time to meet again at the starting point:
tstart=LCM(Da,Db)
Number of distinct meeting points:
Meeting points=|x−y|
Where x:y is the simplified ratio of speeds.
Example: If a=12 kmph, b=9 kmph → x:y=12:9=4:3 → x=4, y=3.
If two people start from the same point in opposite directions:
Time for first meeting:
tfirst=Da+b
Time to meet again at the starting point:
tstart=LCM(Da,Db)
Number of distinct meeting points:
Meeting points=|x+y|
Where x:y is the simplified ratio of speeds.
If a person P starts from A towards B, and Q starts from B towards A, and they meet after time t:
t=x⋅y
Where:
x = time taken by P to reach B after meeting
y = time taken by Q to reach A after meeting
If the speed of the boat downstream is u kmph and upstream is v kmph:
Speed of boat in still water:
Boat speed=u+v2 kmph
Rate of stream:
Stream speed=u−v2 kmph
While preparing for the arithmetic section, also check out this PDF, to practice topic-wise questions:
The CAT Arithmetic Hackbook PDF: Zero Math Background
The Geometry section is the lengthiest section in the Quantitative Aptitude Section which has lots of properties and formulas. Following are 50+ Important Formulas for CAT Preparation of this section which are given in this CAT Formula Sheet:
Properties of Triangles:
The sum of all interior angles in a triangle is 180∘ and the sum of all exterior angles is 360∘.
The sum of any two sides is always greater than the third one and the difference of any two sides is less than the third one.
Let a,b,c be the sides of a triangle, then
|b−c|<a<b+c
In a scalene triangle the greatest side is always greater than one-third of the perimeter and less than half of the perimeter.
Let a,b,c be the sides of the triangle and a be the greatest side. Let the perimeter be P. Then
P3<a<P2
Example: In a scalene triangle ABC, the perimeter is 24 cm and all sides are integers.
Let a,b,c be sides of the triangle with a the greatest side. Then
243<a<242
8<a<12
So possible values are 9,10,11 cm.
For a,b,c sides of a triangle and a the greatest side:
If a2<b2+c2, then the triangle is acute angled.
If a2=b2+c2, then the triangle is right angled (Pythagoras theorem).
If a2>b2+c2, then the triangle is obtuse angled.
(Here D is the midpoint of side AC, so AD=DC)

Midpoint of a triangle
Length of the Median –
BD = 122(AB2+BC2)−AC2
3× (Sum of squares of sides) =4× (Sum of squares of medians), that is,
3(a2+b2+c2)=4(Ma2+Mb2+Mc2)
where a,b, and c are the sides of the triangle and Ma, Mb, and Mc are the medians.
In a right-angled triangle, Median of Hypotenuse = Half of Hypotenuse
That is,
CD = AB/2

Median of the hypotenuse
If all the medians are drawn in the triangle, then the 6 small triangles are generated in the triangle, which are equal in the Area.
Area of Triangle:
Heron’s Formula
If all sides of a triangle are given. Let a,b,c be the sides of the triangle –
Area =s(s−a)(s−b)(s−c) where s=a+b+c2 is the semiperimeter.
If two sides and the included angle are given –
Area =12×(Product of given sides)×sin(included angle)
Area =12×a×b×sinC
(Example: sides a,b and included angle C are given)
If a side and its respective altitude (perpendicular drawn from the opposite vertex) is given, then –
Area of the triangle =12×Base×Height (Altitude)
Area of an equilateral triangle = 34a2
Height (Altitude) of an equilateral triangle = 32a
Area of a triangle = r×s (where r is the inradius and s is the semiperimeter)
Area of a triangle = abc4R (where a, b, c are sides and R is the circumradius)
Trapezium
| Area: 12×(Sum of Parallel Sides)×Height |
Parallelogram
| Opposite angles and sides are equal. |
Rhombus
| All sides and opposite angles are equal. Diagonals bisect each other at 90∘. Sum of squares of diagonals: 4a2 Where: |
Rectangle | Perimeter: 2(l+b) (where l= length, b= breadth) |
Square | Perimeter: 4a (where a= side of square) |
Cyclic Quadrilateral
| Sum of opposite angles=180∘ Area=12×d1×d2×sinθ(where θ is the angle between the diagonals) Area=(s−a)(s−b)(s−c)(s−d),where a,b,c,d are sides and s=a+b+c+d2 is the semi-perimeter. |
Circumference of a circle =2πr
Area of a circle =πr2
For a semi-circle:
Circumference of a semi-circle =πr
Perimeter of a semi-circle =πr+2r
Area of a semi-circle =πr22
Sector & Segment of a circle

OAXC is called the sector of the circle and AXC is called the segment.
Length of arc AXC=θ360×2πr (where r is the radius)
Area of sector OAXC=θ360×πr2
2×Area of sector=Length of arc×Radius
Area of segment AXC=Area of sector OAXC−Area of △OAC
A=θ360πr2−12r2sinθ
Where:
θ = angle subtended at the center (in degrees)
r = radius of the circle
PQ and RS are the direct common tangents of the circles, which are equal in length.
Length of direct common tangent (L):
L2=d2−(r1−r2)2
Where:
d= distance between centers of the circles
r1,r2= radii of the circles

PQ and RS are the transverse common tangents of the circles, which are equal in length.
Length of transverse common tangent (L):
L2=d2−(r1+r2)2
Where:
L= length of the transverse common tangent
d= distance between the centers of the two circles
r1,r2= radii of the two circles

Cube {a- side of cube} | Let a be the side of the cube:
|
Cuboid {l-length, b-breadth, h-height} | Let l = length, b = breadth, h = height:
|
Cylinder {r-radius of circular base, h-height} | Let r = radius of base, h = height:
|
Cone {r-radius of circular base, h-height, l- slant height} | Curved Surface Area (C.S.A.): πrl Total Surface Area (T.S.A.): πr(r+l) Volume: 13πr2h Where: |
Sphere {r-radius} | Total Surface Area: 4πr2 Volume: 43πr3 Where r is the radius. |
Hemi-sphere {r-radius} | Let r be the radius:
|
Algebra is one of the most important topics in CAT Quantitative Aptitude and consistently contributes a significant number of questions every year. From quadratic equations and logarithms to progressions and surds, a strong command of Algebra formulas can help improve both speed and accuracy in CAT 2026. The key formulas are listed below for quick revision.
| Formula | Expression |
|---|---|
| General Form | ax2+bx+c=0 |
| Roots Formula | x=−b±b2−4ac2a |
| Sum of Roots | −ba |
| Product of Roots | ca |
| Discriminant | D=b2−4ac |
| Vertex | x=−b2a |
| Maximum/Minimum Value | y=−D4a |
| Condition | Nature of Roots |
|---|---|
| D>0 | Real and distinct |
| D=0 | Real and equal |
| D<0 | Imaginary and distinct |
| Perfect Square D | Rational roots |
| Non-Perfect Square D | Irrational roots |
| Formula | Expression |
|---|---|
| nth Term | Tn=a+(n−1)d |
| Sum of n Terms | Sn=n2[2a+(n−1)d] |
| Alternative Sum Formula | Sn=n2(a+l) |
| Number of Terms | n=l−ad+1 |
| Formula | Expression |
|---|---|
| nth Term | Tn=arn−1 |
| Sum of n Terms (r>1) | Sn=arn−1r−1 |
| Sum of n Terms ($ | r |
| Infinite GP Sum | S∞=a1−r |
| Formula | Expression |
|---|---|
| Basic Relation | If a,b,c are in AP, then 1a,1b,1c are in HP |
| nth Term | Reciprocal of the nth term of the corresponding AP |
| Series | Sum |
|---|---|
| First n Natural Numbers | n(n+1)2 |
| Squares of First n Natural Numbers | n(n+1)(2n+1)6 |
| Cubes of First n Natural Numbers | (n(n+1)2)2 |
| First n Odd Numbers | n2 |
| Squares of First n Even Numbers | 2n(n+1)(2n+1)3 |
| Squares of First n Odd Numbers | n(2n+1)(2n−1)3 |
| Rule | Formula |
|---|---|
| Product Rule | am⋅an=am+n |
| Quotient Rule | aman=am−n |
| Power Rule | (am)n=amn |
| Product Power | (ab)n=anbn |
| Quotient Power | (ab)n=anbn |
| Negative Exponent | a−n=1an |
| Property | Formula |
|---|---|
| Definition | logba=x⇔bx=a |
| Log of 1 | logb1=0 |
| Log of Base | logbb=1 |
| Product Rule | logb(mn)=logbm+logbn |
| Quotient Rule | logb(mn)=logbm−logbn |
| Power Rule | logb(mn)=nlogbm |
| Change of Base | logba=logkalogkb |
| Base Switch Rule | logab=1logba |
While preparing for algebra, you can check out this PDF and strengthen your concepts and practice questions:
CAT Algebra PDF Handbook 2026: Everything You Need
Memorise the roots, sum of roots, and discriminant formulas for Quadratic Equations.
Revise AP, GP, and Series formulas regularly as they are frequently tested.
Practice Logarithm properties and index rules together since questions often combine both concepts.
Maintain a separate Algebra formula sheet for last-minute CAT 2026 revision.
Focus on formula application through CAT previous year questions and mock tests rather than rote memorisation.
The CAT 2026 Quantitative Aptitude Cheat Sheet PDF is a compact, high-utility resource covering all essential formulas, theorems, and shortcuts from Arithmetic, Algebra, Geometry, Modern Math, and Number Systems. It’s designed for rapid revision and accuracy improvement during mock tests. Students can quickly recall percentage-to-ratio conversions, time–speed–distance relationships, and equation-solving tricks.
Download Now: CAT 2026 Quantitative Aptitude Cheat Sheet PDF
A well-structured CAT Quant Formula Sheet simplifies revision and helps aspirants focus on high-frequency formulas and concepts. It is especially useful during the final months of CAT 2026 preparation.
Consolidates formulas from Arithmetic, Algebra, Geometry, and Modern Math.
Makes topic-wise revision faster and more organized.
Helps retain important concepts for a longer period.
Speeds up formula application during problem-solving.
Reduces time spent recalling equations.
Improves overall attempt rate in CAT Quant.
Prevents common formula-related mistakes.
Improves confidence in selecting the correct approach.
Enhances precision in calculations.
Ideal for quick revision before mocks and the final exam.
Covers all major Quant topics in a concise format.
Helps refresh important concepts within minutes.
Highlights topics that require additional practice.
Makes revision more focused and efficient.
Supports continuous improvement through self-analysis.
As CAT 2026 approaches, revising formulas strategically becomes more important than learning new concepts. A well-organized CAT Formula Sheet can help candidates revise faster, strengthen recall, and improve accuracy in Quantitative Aptitude.
The final 30 days should focus on completing one full round of formula revision across all Quant topics. Dedicate separate days to Arithmetic, Algebra, Geometry, Number System, and Modern Mathematics while solving topic-wise practice questions to reinforce concepts.
Focus Areas:
Complete formula revision of all topics
Solve sectional tests regularly
Maintain a formula error notebook
Revise high-frequency CAT formulas
With 15 days left, shift from learning concepts to applying formulas through mocks and previous year questions. Focus on weak areas and revise important formulas daily.
Focus Areas:
Revise formula sheets every day
Analyze mock test mistakes
Practice formula-based questions
Strengthen weak topics
The last week should be reserved for quick revision and confidence building. Avoid starting new topics and focus only on important formulas, shortcuts, and frequently tested concepts.
Focus Areas:
Quick revision of all formula sheets
Memorize important shortcuts
Revise error logs and notes
Take limited mocks and focus on analysis

Before every CAT mock test, spend 15–20 minutes revising key formulas from Arithmetic, Algebra, Geometry, and Modern Mathematics. This refreshes important concepts, improves recall speed, and reduces formula-related mistakes during the test.
Quick Pre-Mock Checklist:
| Revise | Examples |
|---|---|
| Arithmetic Formulas | Percentages, SI-CI, Time & Work |
| Algebra Formulas | Quadratic Equations, Logs, AP-GP |
| Geometry Formulas | Triangles, Circles, Mensuration |
| Number System Rules | Remainders, HCF-LCM, Cyclicity |
| Modern Math Formulas | Probability, P&C, Set Theory |
Regular formula revision combined with mock test analysis can significantly improve speed, accuracy, and overall CAT 2026 Quant performance.
Simply reading formulas is not enough. Candidates should actively use the CAT Formula Sheet 2026 PDF during practice, revision, and mock test analysis to maximize its benefits.
| Strategy | Purpose |
|---|---|
| Revise Before Practice | Refresh concepts before solving questions |
| Solve Previous Year Questions | Learn formula applications in CAT-level problems |
| Use During Mock Analysis | Identify formula-related mistakes |
| Revise Topic-Wise | Strengthen weak sections individually |
| Practice Active Recall | Improve long-term memory retention |
| Use for Final Revision | Quickly revise all important formulas before CAT 2026 |
Remembering formulas is essential for improving speed and accuracy in CAT Quantitative Aptitude. Instead of rote learning, aspirants should use proven memory techniques to strengthen retention.
| Technique | Benefit |
|---|---|
| Spaced Repetition | Improves long-term retention |
| Topic-Wise Formula Sheets | Enables focused revision |
| Daily Practice Questions | Reinforces formula application |
| Mnemonics & Visual Aids | Makes recall easier |
| Mock Test Analysis | Identifies frequently forgotten formulas |
A personalized formula sheet is often more effective than a generic one because it reflects your strengths, weaknesses, and learning style.
| Step | What to Do |
|---|---|
| Organize Topic-Wise | Separate Arithmetic, Algebra, Geometry, Number System, and Modern Math |
| Include High-Frequency Formulas | Focus on formulas commonly tested in CAT |
| Add Usage Notes | Mention where and when to apply each formula |
| Maintain Shortcut Tables | Include percentages, squares, cubes, and approximations |
| Update After Mocks | Add forgotten formulas and common mistakes |
| Revise Regularly | Ensure formulas remain fresh before the exam |
Keep the sheet concise and easy to scan.
Limit each topic to one or two pages.
Highlight frequently used formulas.
Update the sheet after every mock test.
Revise it daily during the final months before CAT 2026.
This approach transforms your CAT Formula Sheet 2026 into a powerful revision tool that improves speed, accuracy, and overall Quant performance.
Choosing the right study material is just as important as learning formulas and concepts. The books listed below cover everything from basic Quant fundamentals to advanced CAT-level problem-solving, making them valuable resources for CAT 2026 preparation and revision.
| Book Name | Author | Best For | Difficulty Level |
|---|---|---|---|
| How to Prepare for Quantitative Aptitude for CAT | Arun Sharma | Concept Building, Practice Questions, CAT-Level Preparation | Beginner to Advanced |
| Quantitative Aptitude for CAT | Nishit K. Sinha | Detailed Theory, CAT-Level Practice, Advanced Questions | Intermediate to Advanced |
| Quantitative Aptitude Quantum CAT | Sarvesh K. Verma | Shortcut Techniques, Speed Building, Advanced Practice | Intermediate to Advanced |
| NCERT Mathematics Class 9 & 10 | NCERT | Building Basic Concepts in Arithmetic, Algebra, and Geometry | Beginner |
| NCERT Mathematics Class 11 & 12 (Selected Topics) | NCERT | Functions, Coordinate Geometry, Progressions, Probability | Beginner to Intermediate |
| CAT Previous Year Question Papers | CAT Archives | Understanding CAT Question Patterns and Trends | All Levels |
| CAT Mock Tests and Sectional Tests | Various Coaching Platforms | Exam Simulation and Performance Analysis | All Levels |
| Preparation Stage | Recommended Resource |
|---|---|
| Beginner | NCERT Class 9 & 10 Mathematics |
| Foundation Building | Arun Sharma |
| Concept Strengthening | Nishit K. Sinha |
| Speed & Shortcuts | Sarvesh K. Verma |
| Exam-Level Practice | Previous Year CAT Papers |
| Final Preparation | Full-Length CAT Mock Tests |
Preparation Tip: If you are starting from scratch, begin with NCERT and Arun Sharma. Candidates targeting a 99+ percentile in CAT 2026 Quant should additionally practice from Nishit K. Sinha, Quantum CAT, previous year papers, and high-quality mock tests.
Explore the best CAT 2026 eBooks and study materials recommended by experts for complete preparation. These resources will help aspirants revise efficiently and boost exam preparation.
| Title | Download Link |
|---|---|
CAT 2026 Quantitative Aptitude 20 Free Sectional Tests | |
CAT 2026 Arithmetic Important Concepts and Practice Questions | |
CAT 2026 Algebra Important Concepts and Practice Questions | |
CAT 2026 Quantitative Aptitude Study Material PDF - Geometry and Mensuration | |
CAT 2026 Number System Important Concepts and Practice Questions |
Frequently Asked Questions (FAQs)
Yes, NCERT books, particularly for subjects like Mathematics, provide a solid foundation. They are especially beneficial for beginners to grasp basic concepts before moving to more complex materials.
Important formulas are Area of Circle (πr²), Circumference (2πr), and Pythagoras theorem (a² + b² = c²). Triangle area ½ × base × height and Volume of Cylinder (πr²h) are also common. CAT Geometry questions depend directly on these.
Yes, formulas like LCM × HCF = Product of numbers and sum of series are important. Examples: sum of first n natural numbers n(n+1)/2 and squares n(n+1)(2n+1)/6. Divisibility rules also save time in CAT questions.
Absolutely. Many aspirants successfully prepare using self-study materials, previous year papers, and practice tests. Discipline and a well-structured study plan are key to self-preparation.
You don’t need every formula ever made - just focus on those repeatedly asked in previous CAT papers. Prioritise core areas like Arithmetic, Algebra, and Geometry for best results.
Write formulas in a separate notebook or digital sheet, revise them daily, and practise topic-wise questions. Repetition through mock tests helps build long-term memory and faster recall during the exam.
A well-organised CAT formula sheet saves revision time, prevents confusion, and improves problem-solving speed. It’s especially useful for last-minute revision before mocks and the final CAT exam.
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Hello Dear Student,
Low-Tier IIIT CSE vs Jadavpur University B.Arch (for MBA Aspirants)
If your primary goal is to pursue an MBA later, switching from CSE at a lower-tier IIIT to B.Arch at Jadavpur University solely for academic diversity is generally not the best strategy.
B.Arch and MBA Preparation
Hello Dear Student,
EWS eligibility for CAT 2025-26 hinges on current financial records, but a renewed certificate is required for final IIM admissions. If future income exceeds the 8 lakh threshold, candidates will likely lose EWS status and be reclassified to the General category rather than facing seat cancellation.
Hope
Hello Dear Student,
With a KCET rank of 37,000 in the SC category , you are in a fairly good position for CSE-related branches in a number of Karnataka engineering colleges. Category-wise cutoffs for SC candidates are often significantly higher than General Merit cutoffs, especially for AI/ML, AI & DS,
Hello Student,
With a Rank of 1697, you have a fairly good chance of getting a BVSc & AH seat. Your chances also depend on state domicile as well.
Admission is done based on two systems, one is the state quota, which is 85 per cent, and the other is
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